Integrating Mesh and Meshfree Methods for Physics-Based Fracture and Debris Cloud Simulation
Abstract
We present a hybrid framework for physics-based simulation of fracture and debris clouds. Previous methods mainly consider bulk fractures. However, in many situations, small fractured pieces and debris are visually important. Our framework takes a hybrid approach that integrates both tetrahedron-based finite element and particlebased meshfree methods. The simulation starts with a tetrahedral mesh. When the damage of elements reaches a damage failure threshold, the associated nodes are converted into mass-based particles. Molecular dynamics is used to model particle motion and interaction with other particles and the remaining elements. In rendering, we propose an algorithm of dynamically extracting a polygonal boundary surface for the damaged elements and particles. Our framework is simple, accurate, and efficient. It avoids the remeshing and stability problems of pure mesh-based techniques and pure meshfree methods and offers high visual realism.
BibTeX
@inproceedings {10.2312:SPBG:SPBG06:145-154,
booktitle = {Symposium on Point-Based Graphics},
editor = {Mario Botsch and Baoquan Chen and Mark Pauly and Matthias Zwicker},
title = {{Integrating Mesh and Meshfree Methods for Physics-Based Fracture and Debris Cloud Simulation}},
author = {Zhang, Nan and Zhou, Xiangmin and Sha, Desong and Yuan, Xiaoru and Tamma, Kumar and Chen, Baoquan},
year = {2006},
publisher = {The Eurographics Association},
ISSN = {1811-7813},
ISBN = {3-905673-32-0},
DOI = {10.2312/SPBG/SPBG06/145-154}
}
booktitle = {Symposium on Point-Based Graphics},
editor = {Mario Botsch and Baoquan Chen and Mark Pauly and Matthias Zwicker},
title = {{Integrating Mesh and Meshfree Methods for Physics-Based Fracture and Debris Cloud Simulation}},
author = {Zhang, Nan and Zhou, Xiangmin and Sha, Desong and Yuan, Xiaoru and Tamma, Kumar and Chen, Baoquan},
year = {2006},
publisher = {The Eurographics Association},
ISSN = {1811-7813},
ISBN = {3-905673-32-0},
DOI = {10.2312/SPBG/SPBG06/145-154}
}